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akaturk Academic measurement

OpenAlex topic

Mathematics and Applications

This page lists works and academicians tagged with an OpenAlex topic. It is not a YÖKSİS primary or secondary field.

OpenAlex 2,465 works 113 author topics

Works

2,465 works

  1. OpenAlex top 10% OpenAlex 92.7%

    No abstract yet.

  2. OpenAlex 10.8%

    Proceedings of the National Academy of Sciences (PNAS), a peer reviewed journal of the National Academy of Sciences (NAS) - an authoritative source of high-impact, original research that broadly spans the biological, physical, and social sciences.

  3. YÖKSİS SJR Q1 JCR Q1 OpenAlex top 1% OpenAlex 99.3%

    We introduce a method for showing that there exist prime numbers which are very close together. The method depends on the level of distribution of primes in arithmetic progressions. Assuming the Elliott-Halberstam conjecture, we prove that there are infinitely often primes differing by 16 or less. Even a much weaker c…

  4. YÖKSİS SJR Q2 JCR Q3 OpenAlex top 1% OpenAlex 99.6%

    No abstract yet.

  5. YÖKSİS SJR Q3 JCR Q4 OpenAlex 16.1%

    We review the algebraic structure of $\mathbb{H}{\sharp}$ and show that $\mathbb{H}{\sharp}$ has a scalar product that allows as to identify it with semi Euclidean ${\mathbb{E}}^4_2$ . We show that a pair q and p of unit split quaternions in $\mathbb{H}{\sharp}$ determines a rotation $R_{qp}:\mathbb{H}{\sharp}{\righta…

  6. OpenAlex 84.3%

    No abstract yet.

  7. YÖKSİS SJR Q2 JCR Q4 OpenAlex top 10% OpenAlex 91.1%

    No abstract yet.

  8. OpenAlex top 10% OpenAlex 94.0%

    No abstract yet.

  9. OpenAlex top 10% OpenAlex 92.5%

    No abstract yet.

  10. YÖKSİS SJR Q4 OpenAlex 0.9%

    Some characterizations of the Euclidean rectifying curves, i.e. the curves in E 3 which have a property that their position vector always lies in their rectifying plane, are given in (3). In this paper, we charac- terize non-null and null rectifying curves, lying fully in the Minkowski 3-space E 3 1 . Also, in conside…

  11. YÖKSİS SJR Q2 JCR Q3 OpenAlex 65.8%

    No abstract yet.

  12. YÖKSİS SJR Q1 JCR Q1 OpenAlex top 10% OpenAlex 97.4%

    We prove that $ \mathop{ \lim \inf}\limits_{n \rightarrow \infty} \frac{p_{n+1}-p_{n}}{\sqrt{\log p_{n}} \left(\log \log p_{n}\right)^{2}}< \infty, $where pn denotes the nth prime. Since on average pn+1−pn is asymptotically log n, this shows that we can always find pairs of primes much closer together than the average…

Academicians

113 academicians